Task: To determine the pressures in retort A, vessels B, C, and collector D using the principles of hydrostatics. TaskGas, evolved as a result of a chemical reaction, sequentially flowsfrom the retort A into the vessels B and C and into the collector D. Thevessels B and C are filled by cleansing solution (densities: PB=1003kg/m³,pc=1005_kg/m³), the collector D is filled by water (densityPD=1000 kg/m³). The geometric dimensions given in the figure are inmillimeters. Determine pressures in the retort A, vessels B and C andcollector D.CB185140.1308-603040F8-255D390

Answered: Task Gas, evolved as a result of a…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Question 2 A brand of toothpaste is made using a mixture of white and red paste. During the manufacturing process, both pastes are pumped through a pipe, with the red paste lying in the centre of the pipe, as shown in Figure Q2. The pipe has an internal radius, R₂, and the segment of red paste has a radius R₁. The flow is found to follow the Poiseuille equation, i.e. u(r) 1 dp - (R² — r²) 4μ dx dp Where is the pressure gradient. The total flow of dx u is the viscosity of the paste and toothpaste through the pipe is Qtot, and the flowrate of the red paste is red- The toothpaste has a density of p = 1200 kg/m³, and a viscosity of 0.03 Pa.s. The pipe has a radius R₂ 5 cm and a length L = 2 m. = a) Find an expression for the flowrate of the red toothpaste. You answer should be in terms of µ, R₁, R₂, dº) R₂₁ b) The flow in the pipe becomes turbulent when the Reynolds number reaches 2000 (where Re is calculated using the mean velocity across the pipe). What is the maximum pressure drop along…
The water of a 14’ × 48’ metal frame pool can drain from the pool through an opening at the side of the pool. The opening is about h = 1.05 m below the water level. The capacity of the pool is V = 3740 gallons, the pool can be drained in t = 10.2 mins. P0 is the pressure of the atmosphere. ρ is the density of the water. a. Write the Bernoulli’s equation of the water at the top of the pool in terms of P0, ρ, h. Assuming the opening is the origin. b. Write the Bernoulli’s equation of the water at the opening of the pool in terms of P0, ρ, h and v, where v is the speed at which the water leaves the opening. Assuming the opening is the origin. c. Express v2 in terms of g and h. d. Calculate the numerical value of v in meters per second. e. Express the flow rate of the water in terms of V and t. f. Express the cross-sectional area of the opening, A, in terms of V, v and t. g. Calculate the numerical value of A in cm2
4. FLUID FLOW 1. The figure below shows a water tank with piping system for a small manufacturing plant. If water flows through the system ((A) at 40 L/s, what would be the pressure at point B? The water has a density of 998 kg per cubic meter and viscosity of 0.8 centipoise. measures 0.04089 m and 0.04826 m in inside and outside diameter, respectively. The tank is exposed to the atmosphere The 1.5 inches (nominal) wrought iron pipe Given: Q= 40L/s = 0.040 m/s p= 998 kg/m H=0.8 centipoise 0.001P-s = 0.08 P-S Reg'd: Pressure at B. = ? 1 cp i.d. = 0.04089 m o.d. = 0.04826 m length of pipe = 110 m
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4. Liquid Flow. A cylindrical tank of diameter D is filled with water to a height h. Water is allowed to flow out of the tank through a hole of diameter d in the bottom of the tank. The differential equation describing the height of water in the tank as a function of time is d? /2gh D? dh dt where g is the acceleration due to gravity. Produce a plot of height of water in the tank as a function of time for D = 10 ft, d = 6 in and ho = 30 ft. Compare your results with the analytical solution h=(/ho - kt/2} , where k= (d² / D')/2g.
I need the answer as soon as possible
Sometimes the simplest things in nature exhibit a stunning and elegant beauty. Consider the slow running faucet in the picture below. You've probably seen many times how the column of water is thinner at the bottom than at the top. Today, we will analyze this beautiful image. Velocity = V1 Radius = r1 y%3y1 Velocity = v, Radius = r2 V2=0 Both location 1 and location 2 in the figure are outside the faucet and the water is in contact with air at both places. The top (starting) location is at a height y, = 0.26 meters and the end location is y2 = 0. At the top location, the water has a velocity %3D V, = 2.00 m/s and the stream of water has a radius of r; = 0.011 meters. Use your knowledge of fluids to determine all the following: The volume rate of flow leaving the faucet: m³/sec The velocity of the fluid at location 2: V2 = m/s The radius of the fluid stream at location 2: r2 = meters NOTE: You will not need pressure or density to solve this problem.
= Water flows into a tank and out through another pipe, as shown in the figure below. The water in the tank has a surface area, Asur f 5.6 m². At the bottom of the tank there is a door inclined at an angle = 25 degrees with respect to the horizontal. The door has a length L = 1.1 m and a width w=1 m (out of the page). The flowrate into the tank is Q₁ (t) flowrate out is Qo(t) = 0.05 m³/s At time t = Asurf = 0.26 m³/s and the 0, the water has a depth ho = 2.5 m. The density of water is p = 1000 kg/m³. Ө h(t) Qout
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Water enters a fountain through a pipe with a cross-sectional area A₁ at a flowrate Q. The pressure in the inlet pipe is p₁. The water then leaves through a nozzle with a cross- sectional area A2 and at an angle 0, as shown in Figure Q5. Both the inlet and the nozzle are at a height h2, and the jet reaches a maximum height h3. X You may assume that viscosity is negligible. a) Find the horizontal force on the block b) What is the horizontal-component (u₂), vertical component (v₂) and magnitude (V₂) of the velocity of the jet as it leaves the nozzle? = c) What is the maximum height of the jet? You may assume that the horiztonal component of velocity is the same at every point in the jet.
Water is flowing out of the nozzle (2) into atmospheric pressure (101 kPa). What is the flow velocity at point (1), when flow rate is 36.24 m3/h?

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